2.2. Geology and Hydrogeology Setting of Study Area
The Maze Zenti catchment exhibits a complex geological framework characterized by volcanic, metamorphic, and intrusive rocks ranging from the Precambrian to the Quaternary period [
31,
32]. The primary lithological units include Precambrian gneiss, granite, Tertiary ignimbrites, rhyolite, basaltic lava flows, and unconsolidated Quaternary alluvial deposits (
Figure 2). The Precambrian gneisses form the oldest basement, overlain by granitic intrusions and Tertiary volcanic sequences. Quaternary alluvial deposits occupy the low-lying river valleys and form thick accumulations along riverbanks, mountain foot slopes, and gully mouths. These unconsolidated sediments, consisting of sand, silt, clay, gravel, and boulders, play a crucial role in local groundwater recharge, particularly in fine-grained layers.
The catchment is influenced by multiple faults, joints, and fractures associated with tectonic activity in the western escarpment of the Ethiopian Rift within the Omo River Basin. Major northeast-southwest trending fault systems dominate the geological framework and significantly control both surface morphology and subsurface hydrology. Notably, the Jima Volcano represents a key geological feature, comprising interbedded rhyolitic and basaltic flows with Miocene-Pliocene ignimbrites, reflecting the region’s younger volcanic phase [
31,
32]. Tectonic pressures enhance secondary porosity along joints and fault zones in the extensively worn and fractured volcanic formations, especially in the catchment’s northwest and eastern areas.
The metamorphic basement, which includes the Alghe Group’s biotite and hornblende gneiss, is primarily visible in the catchment’s central and southern regions due to pre-tectonic granite intrusions. These rocks exhibit deep weathering, quartz–calcite veining, and localized deformation structures. Contacts between volcanic and metamorphic units often serve as preferential zones for groundwater discharge, with numerous springs emerging along fractures and fault planes. Overall, the interplay between lithology, tectonic structures, and weathering processes establishes the geological foundation for the catchment’s hydrogeological behavior.
The hydrogeology of the Maze Zenti catchment is largely governed by the lithological and structural characteristics of its subsurface formations. The Precambrian gneiss and granite constitute the basement complex and generally act as low-permeability aquicludes, restricting groundwater movement except where secondary porosity is enhanced by faulting and fracturing. Overlying Tertiary volcanic rocks sequences including ignimbrites, rhyolites, and basaltic lava flows exhibit vesicular and fractured textures that provide substantial secondary permeability, making them significant groundwater storage. Quaternary alluvial sediments composed of sand, silt, and gravel form highly permeable zones, hosting shallow unconfined aquifers that receive recharge from rainfall and river infiltration, supporting year-round water availability.
Field observations and previous drilling indicate that fractured basalt formations and alluvial sediments of sand and gravel constitute the principal aquifers in the Maze Zenti catchment (
Figure 2). Open fractures, joints, and weathered zones in basalt enhance groundwater storage and circulation, while ignimbrite and rhyolitic units locally store water within fractured or weathered sections. Borehole records show weathered and fractured basaltic zones range from 12 to 50 m thick, with wells yielding up to 8.5 L/s, and nearby springs discharging 1.4–5.6 L/s. Alluvial deposits along the Maze and Zenti Rivers form productive shallow aquifers recharged by rainfall and river infiltration. In contrast, gneiss and granite act mainly as aquitards, limiting groundwater flow except where faults and fractures provide secondary pathways. Overall, secondary porosity in volcanic and alluvial units represents the most promising groundwater source in the catchment. The area is characterized by two main aquifer systems: shallow unconfined aquifers occurring in weathered and fractured basalt and ignimbrite, and deeper semi-confined aquifers in gneiss and granite formations. Shallow aquifers are more vulnerable to contamination from the land surface, whereas deeper aquifers are less susceptible. This study provides new baseline information on groundwater quality in the area.
Groundwater recharge in the Maze Zenti catchment primarily occurs through direct infiltration of rainfall and percolation through permeable volcanic and alluvial formations. Elevated recharge zones are concentrated in highland areas underlain by fractured basaltic and ignimbrite rocks, where jointing, faulting, and weathered zones enhance water infiltration. Faults and fractures act as preferential pathways, facilitating the downward movement of water into deeper aquifer systems. From the highlands of Dita, Daramalo, Zala, and Kucha toward the Maze River, and from Oyda and Geze Gofa Zala toward the Zenti River, regional groundwater flow often adheres to the topographic gradient. Discharge areas are mainly found along river valleys and in low-lying alluvial plains, where surface water is maintained during the dry season through springs and river base flow.
An essential part of the hydrogeological system of the catchment is the connection between the surface water and subsurface water. In upstream volcanic terrains, rivers often lose water to fractured aquifers during periods of high recharge, while in downstream alluvial plains, groundwater discharges into rivers and springs, maintaining continuous base-flow. These flow dynamics directly influence hydrochemical processes, including silicate weathering in basaltic and rhyolitic rocks, ion exchange in fractured ignimbrites, and carbonate dissolution in alluvial deposits. Fault and fracture-controlled flow enhance mineral dissolution and mix between shallow and deep aquifers, generating spatial variations in water chemistry. The cumulative effects of lithological heterogeneity, aquifer characteristics, recharge–discharge dynamics, and structural controls within the research area are thus reflected in the observed hydrochemical facies and geochemical history.
2.3. Data Collection and Analysis
The study began with the collection of secondary data and compilation of hydrogeological and geological information from previous water supply studies. Springs and wells were mapped to assist in identifying locations for groundwater sample collection. The study area was divided into zones based on hydrogeological and geological factors. The sample points were chosen based on physiographic area (highlands, escarpment, and lowlands), lithology, population density, and land use. Groundwater samples were collected from various aquifers, including shallow wells and hand-dug wells representing unconfined shallow aquifers, boreholes representing semi-confined–confined aquifers, and springs representing recharge areas. The study included a variety of aquifers to ensure a range of water compositions, both natural and human-induced, were analyzed. More sample points were allocated to areas with higher levels of groundwater components.
A total of 30 water locations in the Maze Zenti watershed were used for collecting samples of groundwater during the wet (October 2024) and dry (February 2025) seasons. These included six springs that emerged from fractured basalt along fault zones and twenty-four shallow, hand-dug, and deep wells (
Figure 1). Sampling sites were selected based on hydrogeological significance, accessibility, and operational status, although limited infrastructure and non-functioning sources restricted sampling of the southern and eastern portion of the area. These water sources are vital for local communities, providing drinking water and meeting daily household needs, with springs and groundwater-fed rivers flowing continuously throughout the year.
To account for aquifer variability, a water level meter was used to determine the depth to the water table at each sampling location, and the construction type and installation year were noted (
Table 1). This study used purging approach in which more than three times the well volume was pumped from each borehole and shallow well in order to reduce the possible impact of accumulated water in the borehole during sampling. Sampling was conducted only after field parameters stabilized over three consecutive readings, with pH varying by no more than ±0.1 units, electrical conductivity (EC) within ±3%, and temperature within ±0.2 °C. Springs were sampled directly after discharge stabilized to capture fresh aquifer water. Geographic coordinates of all sites were recorded using a handheld GPS to support spatial analyses. These standardized procedures ensured that the samples collected accurately represented natural groundwater conditions across both inactive and active sources.
To avoid contamination, all samples were collected in 1 L polyethylene bottles that have been properly cleaned and rinsed three times with distilled water. The samples were then rapidly stored in portable refrigerators at 4 °C. After established procedures, the samples were transported to the laboratory of the Arba Minch Water Technology Institute (AWTI), Faculty of Water Supply and Environmental Engineering, for chemical analysis. A Hanna pH meter (Model HI99300, Hanna Instruments, Kallang Avenue, Singapore) with daily calibration was used to monitor physical parameters in situ, including pH, temperature, electrical conductivity, total dissolved solids (TDS), and total hardness.
The chemical composition of groundwater samples was analyzed following standard procedures. Sodium (Na+) and potassium (K+) concentrations were determined using atomic absorption spectrophotometry (PerkinElmer A Analyst 400, EPA 200.7, PerkinElmer, New York, NY, USA) and flame photometry (Sherwood 410, ISO 6384) with a detection limit of 0.01 mg/L. Calcium (Ca2+) and magnesium (Mg2+) were measured by EDTA titration (Standard Method 2340C) with a detection limit of 0.1 mg/L. Chloride (Cl−) was determined by titration with silver nitrate (SM 4500-Cl− B, detection limit 0.1 mg/L), and bicarbonate (HCO3−) and carbonate (CO32−) were determined by acid titration (SM 2320B, detection limit 1 mg/L). Nitrate (NO3−), sulfate (SO42−), and iron (Fe2+) concentrations were measured using a UV-VIS spectrophotometer (Hach DR 6000, EPA 353.2, Hach, Loveland, CO, USA) with a detection limit of 0.01 mg/L, while fluoride (F−) was analyzed using the ion-selective electrode method (Orion 9609BN, SM 4500-F− E, Thermo Fisher Scientific, Waltham, MA, USA) with a detection limit of 0.02 mg/L.
Total hardness and alkalinity were calculated and expressed as mg/L of CaCO
3 equivalent using standard conversion factors. To ensure analytical reliability, all instruments were calibrated prior to analysis, and blanks, duplicates, and standards were measured for quality control. Additionally, the ion balance error (IBE) was calculated, as shown in Equation (1), to verify charge neutrality between cations and anions [
8,
33,
34]. Acceptable IBE values confirmed the accuracy and reproducibility of the chemical analyses, providing reliable data for subsequent hydrochemical interpretation.
where ∑Cations is the total concentration of cations (Na
+, K
+, Ca
2+, Mg
2+ in meq/L) and ∑Anions represents the total concentration of anions (
,
, and
liter meq/L).
Descriptive statistical analyses were employed to examine the variability and relationships among groundwater quality parameters, while hydrochemical diagrams such as Piper, Wilcox, and Wishek plots were generated using AquaChem 4.0, and Gibbs scatter plots were prepared using Microsoft Excel to classify groundwater facies and interpret geochemical processes. Collectively, these tools facilitated the identification of salinity sources, cation exchange mechanisms, and anthropogenic influences on groundwater chemistry [
35,
36,
37]. Before performing the one-way ANOVA to assess seasonal variations, the normality of each water quality parameter was evaluated using the Shapiro–Wilk test in Excel with the Real Statistics Resource Pack (
https://real-statistics.com/free-download/real-statistics-resource-pack) (accessed on 6 January 2026). The add-in was installed by Excel’s Add-ins tool, and descriptive analysis was applied to conduct the Shapiro–Wilk test for all samples. The results yielded
p-values above 0.05 for all parameters, confirming that the data were approximately normally distributed and met the assumptions required for parametric analyses such as ANOVA and PCA, thereby ensuring the validity and reliability of the statistical results. Subsequently, a one-way ANOVA was applied to compare groundwater quality between wet and dry seasons and among different sampling sites at a 95% confidence level (
p < 0.05), providing a statistically robust evaluation of spatial and seasonal variations in groundwater characteristics [
38,
39].
Table 1.
Location, elevation, depth, construction type, and year of installation of groundwater sampling points in the Maze Zenti catchment.
Table 1.
Location, elevation, depth, construction type, and year of installation of groundwater sampling points in the Maze Zenti catchment.
| SN | Latitude (°N) | Longitude (°E) | Elevation (m) | Depth (m) | Construction Type | Year of Installation |
|---|
| 1 | 6.3 | 36.9 | 2382 | 150 | Borehole | 2014 |
| 2 | 6.3 | 36.9 | 2251 | Surface | Spring | Unknown |
| 3 | 6.3 | 36.9 | 1847 | Surface | Spring | Unknown |
| 4 | 6.3 | 36.9 | 1918 | 60 | Shallow well | 2019 |
| 5 | 6.4 | 37.1 | 2064 | Surface | Spring | Unknown |
| 6 | 6.3 | 36.9 | 2147 | Surface | Spring | Unknown |
| 7 | 6.3 | 36.9 | 2361 | 3 | Hand dug well | 2022 |
| 8 | 6.3 | 36.9 | 2358 | Surface | Spring | Unknown |
| 9 | 6.4 | 37.1 | 1361 | Surface | Spring | Unknown |
| 10 | 6.3 | 36.9 | 2468 | 70 | Shallow well | 2018 |
| 11 | 6.4 | 37.2 | 1210 | 62 | Shallow well | 2021 |
| 12 | 6.4 | 37.1 | 1229 | 60 | Shallow well | 2017 |
| 13 | 6.3 | 37.1 | 1278 | 65 | Shallow well | 2023 |
| 14 | 6.4 | 37.1 | 1235 | 120 | Borehole | 2017 |
| 15 | 6.5 | 37.3 | 1385 | 150 | Borehole | 2018 |
| 16 | 6.2 | 36.9 | 1044 | 280 | Borehole | 2020 |
| 17 | 6.3 | 36.9 | 1245 | 180 | Borehole | 2016 |
| 18 | 6.3 | 36.9 | 1237 | 150 | Borehole | 2017 |
| 19 | 6.5 | 37.3 | 1426 | 50 | Shallow well | 2019 |
| 20 | 6.3 | 37.3 | 1189 | 150 | Borehole | 2015 |
| 21 | 6.3 | 37.3 | 1623 | 63 | Shallow well | 2019 |
| 22 | 6.6 | 37.4 | 983 | 65 | Shallow well | 2018 |
| 23 | 6.2 | 37.2 | 1540 | 138 | Borehole | 2020 |
| 24 | 6.3 | 37.3 | 1820 | 75 | Shallow wells | 2019 |
| 25 | 6.2 | 37.2 | 1390 | 60 | Shallow wells | 2021 |
| 26 | 6.5 | 37.2 | 1516 | 150 | Borehole | 2023 |
| 27 | 6.3 | 37.3 | 1470 | 55 | Shallow wells | 2021 |
| 28 | 6.4 | 37.3 | 1720 | 50 | Shallow wells | 2020 |
| 29 | 6.3 | 37.4 | 1382 | 60 | Shallow wells | 2014 |
| 30 | 6.3 | 37.2 | 1412 | 180 | Borehole | 2015 |
2.4. Evaluation of Water Quality Indexes
The water quality index (WQI) is a widely used method for assessing groundwater suitability by combining multiple physicochemical parameters into a single, easily interpretative value, reflecting both drinking and irrigation quality. First proposed by Horton [
40] and refined through subsequent studies [
41], the WQI has been applied under diverse hydrogeological conditions for water resource monitoring [
37,
42,
43]. In this study, WQI was integrated with ArcGIS 10.8 to classify groundwater quality and compared against World Health Organization (WHO) water quality standards.
Seventeen key water quality parameters including pH, EC, TDS, temperature, major cations (Na
+, K
+, Ca
2+, Mg
2+, Fe
2+) and anions (Cl
−, F
−, NO
3−, SO
42−, CO
32−, HCO
3−), along with alkalinity and total hardness were analyzed for their relevance to water chemistry, human health, and irrigation suitability [
44]. The Water Quality Index (WQI) was computed through four main steps: parameter selection, weight assignment, quality rating calculation, and final index determination.
Each parameter was assigned a weight (w) from 1 to 5 based on its relative significance, with higher weights for parameters posing direct health risks, such as fluoride and nitrate [
45,
46,
47]. These weights were standardized to relative weights (W
i) using the weighted arithmetic index method:
where Wri is the relative weight of the ith parameter, wi is the assigned weight of the ith parameter, and n is the total number of parameters. The quality rating (Q
i) for each parameter was calculated as a percentage of the detected concentration (C
i) relative to the corresponding WHO standard (S
i):
The sub-index (SI
i) was obtained by multiplying the relative weight by the quality rating:
where SIi is the sub-index of the ith parameter, Wri is the relative weight of the ith parameter, and Qi is the quality rating of the ith parameter. Finally, the Water Quality Index (WQI) was calculated by summing all sub-indices:
Assessing groundwater quality for irrigation is crucial, as its mineral composition influences soil structure, fertility, and crop productivity [
20,
48]. Elevated dissolved ion levels can impede soil stability and water infiltration by causing salinity, decreasing permeability, and accumulating sodium [
28,
49,
50]. To evaluate these risks, indices such as sodium adsorption ratio, magnesium adsorption ratio, residual sodium carbonate, Kelly’s ratio, permeability index, and sodium percentage are commonly applied.
Table 2 presents formulas for all ion concentrations, which are reported in milliequivalents per liter (meq/L).
2.5. Entropy Weight Quality Index (EWQI)
An entropy-based weighting scheme was used to assign objective weights to each physicochemical parameter and to aggregate them into the entropy-weighted water quality index (EWQI), a composite indicator of water quality. The computational workflow is described in the steps that follow [
3,
25,
56].
Step 1. An entropy-based weighting approach was applied to the hydrochemical dataset consisting of m groundwater samples and n hydrochemical parameters [
25]. In the first step, the data were arranged into the data matrix X, whose elements xij denote the value of parameter j measured in sample I (Equation (6)).
where x11 is the value of the first parameter in the first sample, and general, xij is the measurement of the jth parameter in sample i. The entropy-weight calculation then proceeded from X by normalizing each column, computing the parameter-wise information entropy, and deriving objective weights for aggregation.
Step 2: The standardization process “yij” was evaluated, and then the standard evaluation matrix “Y” was obtained following Equations 7 and 8, respectively.
where xij is the initial matrix; (xij) min and (xij) max are the minimum and maximum values of the hydrochemical parameters of the samples, respectively.
The probability Pij corresponding to the normalized value yij of parameter j in sample i is defined as Equation (9):
Step 3: The information entropy, ej, was computed by using Equation (10).
After this, the entropy weight Wj was computed using Equation (11).
Step 4: The quality rating scale qj for every parameter was determined using Equation (12) as:
where Ci is the concentration in mg/L and Si permissible limit of [
57] standard for each chemical parameter.
Step 5: The EWQI was calculated using Equation (13).
2.6. Pollution Index of Groundwater (PIG)
The Pollution Index of Groundwater (PIG) is a parameter-based scoring method used to assess overall drinking-water quality by combining the health-relevance of selected physicochemical variables (pH, EC, TDS, Ca
2+, Mg
2+, Na
+, K
+, Cl
−, SO
42−, NO
3−, HCO
3−, Fe
2+, and F
−). It translates measured concentrations into a single, interpretative index that highlights which sites and parameters drive contamination [
58].
Step 1: Relative weight (RW)
In the Pollution Index of Groundwater (PIG) method, each water quality parameter was assigned a relative weight (RW) ranging from 1 to 5 based on its impact on human health. Parameters with the highest health significance, such as pH, TDS, SO
42−, NO
3−, and F
−, were assigned the maximum RW of 5, while Na
+ and Cl
− were given a weight of 4, HCO
3− a weight of 3, Ca
2+ and Mg
2+ a weight of 2, and K
+ was given the minimum weight of 1. Thus, RW values reflect the relative importance of each parameter, with 1 indicating the least and 5 the most significant influence on human health [
58,
59].
Step 2: Parameter weight
Each water quality variable’s weight parameter (Wp) was calculated to determine its proportional contribution to overall groundwater quality. It was obtained by dividing a given parameter’s relative weight (RW) by the sum of RWs for all parameters, as expressed in Equation (14). This normalization ensures that the influence of each parameter on the Pollution Index of Groundwater (PIG) is relative to its assigned health significance, allowing balanced integration of all variables into the final index:
Step 3: The status of concentration (SC) for each water quality parameter was determined using Equation (15), where the measured concentration of a parameter in a water sample was divided by its corresponding WHO drinking water quality standard.
Step 4: The overall water quality was calculated using Equation (16).
Step 5: The Pollution Index of Groundwater (PIG) was calculated by summing the overall weights (OW) contributed by each water quality parameter for a given sample, as shown in Equation (17).